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Alright, let's start with **limits and continuity** – the building blocks of calculus. Limits are all about understanding what's happening to a function as it approaches a certain value. Continuity, on the other hand, tells us whether a function has any breaks or jumps. So, why are these concepts so important? Well, they form the bedrock for everything else in calculus! It helps us to explain the concepts of derivatives and integrals. Understanding limits means you should be able to: Evaluate limits graphically: Look at a graph and determine the limit as x approaches a certain value, including one-sided limits. Evaluate limits numerically: Use a table of values to determine the limit. Evaluate limits algebraically: Use techniques like factoring, rationalizing, and L'Hôpital's rule to find limits. As for Continuity, it means that a function is continuous at a point if the limit exists at that point, the function is defined at that point, and the limit equals the function's value. You should be able to identify and classify discontinuities, such as holes, jumps, and vertical asymptotes. Also, you should be able to use the Intermediate Value Theorem (IVT), which guarantees that if a function is continuous on a closed interval, it takes on every value between its endpoints. You should also be able to apply these concepts in context. Remember to practice lots of examples! Work through different types of limit problems. Pay close attention to how the function behaves near points of discontinuity. Practice, practice, practice! Make sure you can solve problems where you need to apply the Intermediate Value Theorem. Be sure to review all the different limit techniques and practice them. This will make your preparation much more effective.
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